The overlap integral between 2p, atomic orbitals in atoms A and B of a heteronuclear molecule is S = 0.16. Here z is the direction of the internuclear axis. A MO-LCAO calculation for the molecule shows that one of the molecular orbitals has the form O = 0.129 (2pz)A – 0.707 (2p.)B - Find the normalization constant N for o. What are the coefficients a and b of the corresponding normalized molecular orbital ý = a (2pz)A + b (2pz)B ·
The overlap integral between 2p, atomic orbitals in atoms A and B of a heteronuclear molecule is S = 0.16. Here z is the direction of the internuclear axis. A MO-LCAO calculation for the molecule shows that one of the molecular orbitals has the form O = 0.129 (2pz)A – 0.707 (2p.)B - Find the normalization constant N for o. What are the coefficients a and b of the corresponding normalized molecular orbital ý = a (2pz)A + b (2pz)B ·
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Author:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste
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![The overlap integral between 2p, atomic orbitals in atoms A and B of a heteronuclear
molecule is S = 0.16. Here z is the direction of the internuclear axis. A MO-LCAO
calculation for the molecule shows that one of the molecular orbitals has the form
$ = 0.129 (2pz)A – 0.707 (2pz)B -
Find the normalization constant N for o. What are the coefficients a and b of the
corresponding normalized molecular orbital
V = a (2p.)A + b (2p.)B .](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F4ee7be23-6bae-4a09-8435-a181a67697bf%2F28ee80f8-65f9-4d03-9706-689225102a42%2Fpx9tq9w_processed.jpeg&w=3840&q=75)
Transcribed Image Text:The overlap integral between 2p, atomic orbitals in atoms A and B of a heteronuclear
molecule is S = 0.16. Here z is the direction of the internuclear axis. A MO-LCAO
calculation for the molecule shows that one of the molecular orbitals has the form
$ = 0.129 (2pz)A – 0.707 (2pz)B -
Find the normalization constant N for o. What are the coefficients a and b of the
corresponding normalized molecular orbital
V = a (2p.)A + b (2p.)B .
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